Stack Exchange

Silvia Ghinassi

Stony Brook, NY

http://www.math.stonybrook.edu/~ghinassi/

Math PhD student. My research focuses on geometric measure theory, more specifically questions about rectifiability and uniform rectifiability.

top accounts reputation activity subscriptions
Top Questions
Top Answers
30
Uniform Convergence Implies $L^2$ Convergence and $L^2$ Convergence Implies $L^1$ Convergence
math.stackexchange.com

17
Why does there exist a continuous map with no fixed point $f\colon S^n\to S^n$ when $n\ge 1$?
math.stackexchange.com

13
Two non-differentiable functions whose product is differentiable.
math.stackexchange.com

13
Showing a function is a polynomial
math.stackexchange.com

8
What is this No thing?
math.stackexchange.com

7
Weighted shift operator is Hilbert-Schmidt
math.stackexchange.com

7
Compact Einstein manifolds with $\operatorname{Ric}(g)=\lambda g$ with $\lambda<0$ and sectional curvatures $\geq0$
math.stackexchange.com

7
What is the relation between $L^p([0,1])$ and the weak topology?
math.stackexchange.com

7
Is the pairing induced by the wedge product and integration nondegenerate on de Rham forms?
math.stackexchange.com

6
$L^2$ implies tempered distribution
math.stackexchange.com

6
Existence of bounded analytic function on unbounded domain?
math.stackexchange.com

6
Meaning of notation $Fr$ in topology
math.stackexchange.com

5
Coefficient problem for univalent harmonic functions on unit disk
mathoverflow.net

5
A very simple question: what spaces of function does the Laplace transform map from and into?
math.stackexchange.com

5
Clarification on the difference between Brouwer Fixed Point Theorem and Schauder Fixed point theorem
math.stackexchange.com

5
Trying to show that $C([0,1])$ is a complete metric space, using the norm $\|f|| = \max_{x\in [0,1]} |f(x)|$.
math.stackexchange.com

5
Prove that if $f$ and $g$ are analytic at $w$, then so is $fg$
math.stackexchange.com

5
Generalized Cantor Set - how much being left behind at each iteration?
math.stackexchange.com

5
Why is the Mandelbrot Set to the power of 2?
math.stackexchange.com

5
Proving that the limit of the product of these two sequences is zero
math.stackexchange.com

5
Proving that dual space of $L^\infty(\mathbb{R})$ is not separable
math.stackexchange.com